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History of Mathematics
Mathematicians, History of Mathematical Ideas
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Maths: 03 Joseph Fourier

Professor Marcus du Sautoy describes the life and mathematics of this Napoleonic soldier, with contributions from musician Brian Eno who loves Fourier's analysis and uses it to create sounds that have never been heard before.
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Maths: 05 Carl Friedrich Gauss

The 19th century mathematical celebrity. Professor Marcus du Sautoy describes how a study of asteroids led Gauss to describe the normal distribution.
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Maths: 07 Georg Cantor

Infinity. Professor Marcus du Sautoy describes the troubled life of this radical mathematician who shocked his colleagues by proving there's more than one infinity. With contributions from Emeritus Professor of Mathematics Roger Penrose.
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Maths: 08 Henri Poincare

An embarassing error and the mathematics of chaos.

Professor Marcus du Sautoy describes how a mistake in Poincare's working led him to an astonishing conclusion: some mathematical problems don't have a reliable solution.
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A Neighborhood of Infinity: The Infinitude of the Primes

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The Universe of Discourse : A new proof that the square root of 2 is irrational

The Universe of Discourse : A new proof that the square root of 2 is irrational | History of Mathematics | Scoop.it
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David Hilbert and the Kalam Cosmological Argument

reasonablefaith.org - Dr.William Lane Craig responds to atheist Jeffrey Shallit's charge that Craig misused David Hilbert on actual ...youtube.com...
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Great Mathematicians

Great Mathematicians | History of Mathematics | Scoop.it
Great mathematicians include Isaac Newton, Albert Einstein and Steven Hawkins.
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Project Euler

Project Euler | History of Mathematics | Scoop.it
A website dedicated to the fascinating world of mathematics and programming (Project Euler http://t.co/PVocZch link via @AlexJCole.)...
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Amazon.co.jp: The Cauchy-Riemann Complex: Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics): Ingo Lieb, Joachim Michel: 洋書

Amazon.co.jp: The Cauchy-Riemann Complex: Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics): Ingo Lieb, Joachim Michel: 洋書 (The Cauchy-Riemann Complex: Integral Formulae and Neumann Problem (Vieweg Aspects of Mathematics): http://amzn.to/lCtb5I...)...
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Amazon.co.jp: Galois Theory (Universitext): Steven H. Weintraub: 洋書

Galois Theory (Universitext)

~ Steven H. Weintraub (author)More about this product
Price:¥ 5,400
Amazon.co.jp: Galois Theory (Universitext): Steven H.
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Maths: 04 Evariste Galois

Professor Marcus du Sautoy on his favourite mathematician, an angry, young genius who did his best maths in prison and died in a duel, aged 20.
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Maths: 06 The Mathematicians who helped Einstein

Seeing in four dimensions.

Professor Marcus du Sautoy on the pioneers who pushed mathematics into new dimensions and the strange new geometries they created.
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Maths: 10 Nicolas Bourbaki

The mathematician that never was.
Professor Marcus du Sautoy describes the life and mathematics of an elusive hero.
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Maths: 09 Hardy and Ramanujan

A mathematical romance. Professor Marcus du Sautoy describes how a passion for prime numbers united a Cambridge professor and an unknown Indian clerk.
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A Neighborhood of Infinity: An elementary way to approach Fourier transforms

A Neighborhood of Infinity: An elementary way to approach Fourier transforms | History of Mathematics | Scoop.it
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A Brief History of Mathematics

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A brief History Of Mathematics - episode 10 (Nicolas Bourbaki)

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Edsger Dijkstra Quotes Search

Edsger Dijkstra Quotes Search - Edsger Dijkstra Quotes - Quoteshash.com (Mathematicians are like managers - they want improvement without change.)...
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Fermat's Last Theorem for Amateurs - library.nu

Fermat's Last Theorem for Amateurs - library.nu | History of Mathematics | Scoop.it
Fermat's Last Theorem for Amateurs: Fermat's Last Theorem for Amateursby: Paulo Ribenboim http://bit.ly/qV3d35...
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Amazon.co.jp: The History of Non-Euclidean Geometry: Evolution of the Concept of a Geometric Space (Studies in the History of Mathematics and the Physical Sciences): B. A. Rosenfeld: 洋書

Amazon.co.jp: The History of Non-Euclidean Geometry: Evolution of the Concept of a Geometric Space (Studies in the History of Mathematics and the Physical Sciences): B. A.
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